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16. (3 points) Solve the rational equation. (2x – 4) = 12 + 3x
Question 12 (4 points) Solve the System of Equations 2x - 5y = 13 3x + 4y = –15 O (-1,-3) 0 (-3,1) (3,1) (1,3) Question 13 (4 points) Solve the System of Equations 7x + 9y = -34 - 4x - 64 = 20 Question 14 (4 points) If f(x) = (3)" then what is f(-3)? O =27 0 0 0 Question 15 (4 points) A bottle of 140 super-vitamins costs $20. If the cost varies directly with the...
Problem 5(4 points): Solve following LP problem by Simplex Algorithm Mar = 11 +12 subject to 2r1tr2 29 ri +2r2 25
Problem 5(4 points): Solve following LP problem by Simplex Algorithm Mar = 11 +12 subject to 2r1tr2 29 ri +2r2 25
[-12 Points] DETAILS Solve the given initial-value problem. 1 -4 -6 X' 2 -3 X, X(0) = 1 1 -2 1 -( W NU -3 X(t) = Submit Answer [-12 Points] DETAILS Solve the given initial-value problem. x = $ =)x, x(0) = -(-3) X(t) =
12. (8 points) Solve (sin 0)2 = 5.0 5 0 < 2t.
6.(25 points, list equations 10 points, solve 11, 12, 13, 10 points, substitue three values back, sho 3 equations are satisfied, 5 points) 14 V 54.0 22 VA 2.0 0 (a) at point C:1, + 12 - 13 (b) Loop rule befeb 010 (6-11 14 ( 4* 12 = 0 (c) Loop rule bedab (10 ()6*1, 02* 13 = 0
Question 4 (5 points) Solve by the elimination method. Write solution in a solution set. x +2y 10 2x +2y 6 ▼11 Format v Blu- Save Question 5 (5 points) d Solve the system by graphing. If solution, write the solution in a solution set. 4x+2y 12
5. + -12 points TanFin 12 4.3.015.CMI. Use the method of this section to solve the linear programming problem. Minimize subject to C = 2x - 3y + 8z -x + 2y - ZS 20 x - 2y + 27 5 10 2x + 4y - 3z 12 x 20, y 20,220 The minimum is C = at (x, y, z) Need Help? Read It Submit Answer Practice Another Version
-8 -24 -12 (16 points) Let A= 0 4 0 6 12 10 (a) (4 points) Find the eigenvalues of A. (b) [6 points) For each eigenvalue of A, find a basis for the eigenspace of (b) [6 points) is the matrix A diagonalizable? If so, find matrices D and P such that is a diagonal matrix and A = PDP 1. If not, explain carefully why not.
3. (16 points) Solve the system of linear congruences using the Chinese Remainder Theorem. 4 (mod 11) a 11 (mod 12) x=0 (mod 13) b. (6 pts) Find the inverses n (mod 11), n21 (mod 12), and nz1 (mod 13). Using these ingredients find the common solution a (mod N) to the system. c. (4 pts) 4. (8 points) What is 1!+ 23+50! congruent to modulo 14?